$\backslash$table$[[$JOB$,$DUE,DURATION $($DAYS$],[,$DATE $($DAYS$),$REQUIRED$)],[$Alter piece $($A$),31,4],[$Baptist Church $($B$),51,17],[$Church of Christ $($C$),270,110],[$Deacon$\text{'}$s window $($D$),61,15],[$Entry way $($special order$)($E$),76,30],[$Frank$\text{'}$s Construction $($kitchen window$)($F$),106,20]]$

a$)$ Sequence the jobs according to the following decision rules: FCFS$,$ EDD, SPT$,$ and LPT$.$

According to the FCFS rule, the sequence of jobs should be

According to the EDD rule, the sequence of jobs should be $A,B,D,E,F,C.$

According to the SPT rule, the sequence of jobs should be $.$

According to the LPT rule, the sequence of jobs should be $$

b$),$ c$),$ d$)$ & e$)$ Compute the average completion $($flow$)$ time, average lateness, and average number of jobs in the system for each rule.

Construct the table of measures of effectiveness for each rule $($round your responses to two decimal places$).$

$\backslash$table$[[$Rule$,\backslash$table$[[$Average$],[$Completion $($Flow$)],[$Time$]],$Average Lateness,$\backslash$table$[[$Average Number of Jobs$],[$in System$]]],[$FCFS$,,,],[$EDD$,,,],[$SPT$,,,],[$LPT$,,,]]$

f$)$ Which is the best decision rule based on average completion $($flow$)$ time?

The best decision rule based on average completion $($flow$)$ time is $$

g$)$ Which is the best decision rule based on average lateness?

The best decision rule based on average lateness is $$